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Cross-validation and variance calculation in the `gstat` package in R



The 2019 Stack Overflow Developer Survey Results Are In
Unicorn Meta Zoo #1: Why another podcast?
Announcing the arrival of Valued Associate #679: Cesar Manara
The Ask Question Wizard is Live!
Data science time! April 2019 and salary with experienceHow to unload a package without restarting RWhat are the units of distance in gstat variogram?finalPolygonCRS + over() function sp package in RCalculating variance covariance matrix for improved kppm modelLocal Block Kriging with Local Variogram with gstatCreate variogram in R's gstat packageCreate Grid in R for kriging in gstatUniversal kriging using lat long gstat RDefining new correlation model in gstat package in R?calculating centroid of raster



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0















Good day,



I am getting some difficulty when trying to calculate the variance from an inverse distance krig done in the gstat package. I would also like to run a cross-validation on an independent test set of variables, but I am not sure of how to do so in R with spatial data. Using the meuse dataset, this is what I attempted for calculating variance:



data(meuse); coordinates(meuse) <- ~x+y 

#randomly sample to get training and test data for later cross-validation
set.seed = (123)

sub1 <- nrow(meuse@data); len1 <- ceiling(sub1*2/3)

m.train <- meuse
m.train@data <- meuse@data[1:len1,]
m.train@coords <- meuse@coords[1:len1,]

m.test <- meuse
m.test@data <- meuse@data[(len1+1):sub1,]
m.test@coords <- meuse@coords[(len1+1):sub1,]

## load grids:
data(meuse.grid); coordinates(meuse.grid) <- ~x+y
gridded(meuse.grid) <- TRUE; fullgrid(meuse.grid) <- TRUE

zinc.id <- krige(zinc~1, m.train, meuse.grid) ## inverse distance weighting

# --- My attempt at calculation of variance
rmse.id <- sqrt(mean((meuse.test@data$zinc - zinc.id@data$var1.pred)^2))

Warning message:
In meuse.test@data$z - zinc.id@data$var1.pred :
longer object length is not a multiple of shorter object length


I can see why I am getting the error, but I am not sure how to proceed. I can do the cross-validation outside of R with a bit of trouble, but I really would like to keep all my working within R. Any suggestions would be most welcomed.



Kurt










share|improve this question




























    0















    Good day,



    I am getting some difficulty when trying to calculate the variance from an inverse distance krig done in the gstat package. I would also like to run a cross-validation on an independent test set of variables, but I am not sure of how to do so in R with spatial data. Using the meuse dataset, this is what I attempted for calculating variance:



    data(meuse); coordinates(meuse) <- ~x+y 

    #randomly sample to get training and test data for later cross-validation
    set.seed = (123)

    sub1 <- nrow(meuse@data); len1 <- ceiling(sub1*2/3)

    m.train <- meuse
    m.train@data <- meuse@data[1:len1,]
    m.train@coords <- meuse@coords[1:len1,]

    m.test <- meuse
    m.test@data <- meuse@data[(len1+1):sub1,]
    m.test@coords <- meuse@coords[(len1+1):sub1,]

    ## load grids:
    data(meuse.grid); coordinates(meuse.grid) <- ~x+y
    gridded(meuse.grid) <- TRUE; fullgrid(meuse.grid) <- TRUE

    zinc.id <- krige(zinc~1, m.train, meuse.grid) ## inverse distance weighting

    # --- My attempt at calculation of variance
    rmse.id <- sqrt(mean((meuse.test@data$zinc - zinc.id@data$var1.pred)^2))

    Warning message:
    In meuse.test@data$z - zinc.id@data$var1.pred :
    longer object length is not a multiple of shorter object length


    I can see why I am getting the error, but I am not sure how to proceed. I can do the cross-validation outside of R with a bit of trouble, but I really would like to keep all my working within R. Any suggestions would be most welcomed.



    Kurt










    share|improve this question
























      0












      0








      0


      1






      Good day,



      I am getting some difficulty when trying to calculate the variance from an inverse distance krig done in the gstat package. I would also like to run a cross-validation on an independent test set of variables, but I am not sure of how to do so in R with spatial data. Using the meuse dataset, this is what I attempted for calculating variance:



      data(meuse); coordinates(meuse) <- ~x+y 

      #randomly sample to get training and test data for later cross-validation
      set.seed = (123)

      sub1 <- nrow(meuse@data); len1 <- ceiling(sub1*2/3)

      m.train <- meuse
      m.train@data <- meuse@data[1:len1,]
      m.train@coords <- meuse@coords[1:len1,]

      m.test <- meuse
      m.test@data <- meuse@data[(len1+1):sub1,]
      m.test@coords <- meuse@coords[(len1+1):sub1,]

      ## load grids:
      data(meuse.grid); coordinates(meuse.grid) <- ~x+y
      gridded(meuse.grid) <- TRUE; fullgrid(meuse.grid) <- TRUE

      zinc.id <- krige(zinc~1, m.train, meuse.grid) ## inverse distance weighting

      # --- My attempt at calculation of variance
      rmse.id <- sqrt(mean((meuse.test@data$zinc - zinc.id@data$var1.pred)^2))

      Warning message:
      In meuse.test@data$z - zinc.id@data$var1.pred :
      longer object length is not a multiple of shorter object length


      I can see why I am getting the error, but I am not sure how to proceed. I can do the cross-validation outside of R with a bit of trouble, but I really would like to keep all my working within R. Any suggestions would be most welcomed.



      Kurt










      share|improve this question














      Good day,



      I am getting some difficulty when trying to calculate the variance from an inverse distance krig done in the gstat package. I would also like to run a cross-validation on an independent test set of variables, but I am not sure of how to do so in R with spatial data. Using the meuse dataset, this is what I attempted for calculating variance:



      data(meuse); coordinates(meuse) <- ~x+y 

      #randomly sample to get training and test data for later cross-validation
      set.seed = (123)

      sub1 <- nrow(meuse@data); len1 <- ceiling(sub1*2/3)

      m.train <- meuse
      m.train@data <- meuse@data[1:len1,]
      m.train@coords <- meuse@coords[1:len1,]

      m.test <- meuse
      m.test@data <- meuse@data[(len1+1):sub1,]
      m.test@coords <- meuse@coords[(len1+1):sub1,]

      ## load grids:
      data(meuse.grid); coordinates(meuse.grid) <- ~x+y
      gridded(meuse.grid) <- TRUE; fullgrid(meuse.grid) <- TRUE

      zinc.id <- krige(zinc~1, m.train, meuse.grid) ## inverse distance weighting

      # --- My attempt at calculation of variance
      rmse.id <- sqrt(mean((meuse.test@data$zinc - zinc.id@data$var1.pred)^2))

      Warning message:
      In meuse.test@data$z - zinc.id@data$var1.pred :
      longer object length is not a multiple of shorter object length


      I can see why I am getting the error, but I am not sure how to proceed. I can do the cross-validation outside of R with a bit of trouble, but I really would like to keep all my working within R. Any suggestions would be most welcomed.



      Kurt







      r geospatial spatial






      share|improve this question













      share|improve this question











      share|improve this question




      share|improve this question










      asked May 16 '14 at 5:57









      user2507608user2507608

      170514




      170514






















          1 Answer
          1






          active

          oldest

          votes


















          2














          To perform this kind of comparison, you need to use meuse and not meuse.grid as the newdata. Or even better, use krige.cv.



          For example using the meuse dataset:



          kr_cv = krige.cv(log(zinc)~1, meuse, vgm(.59, "Sph", 874, .04))
          kr_cv[1:5,]
          coordinates var1.pred var1.var observed residual zscore fold
          1 (181072, 333611) 6.784729 0.1681011 6.929517 0.14478795 0.35314023 1
          2 (181025, 333558) 6.777372 0.1635077 7.039660 0.26228828 0.64864901 2
          3 (181165, 333537) 6.294508 0.1723531 6.461468 0.16696067 0.40216530 3
          4 (181298, 333484) 6.033072 0.2191244 5.549076 -0.48399603 -1.03394256 4
          5 (181307, 333330) 5.576879 0.1643513 5.594711 0.01783242 0.04398694 5


          From this you can easily calculate the RMSE of the cross-validation. The automap package (disclaimer: which I wrote) contains a convienient function that can calculate a lot of these stats for you. Normally it only accepts the output of autoKrige.cv, but using a small hack you can still use it:



          library(automap)
          compare.cv(list(krige.cv_output = kr_cv))
          krige.cv_output
          mean_error 0.0003146
          me_mean 5.345e-05
          MAE 0.2898
          MSE 0.1515
          MSNE 0.8607
          cor_obspred 0.8416
          cor_predres 0.05449
          RMSE 0.3892
          RMSE_sd 0.5391
          URMSE 0.3892
          iqr 0.3949





          share|improve this answer

























          • Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

            – user2507608
            May 16 '14 at 22:51











          Your Answer






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          1 Answer
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          active

          oldest

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          1 Answer
          1






          active

          oldest

          votes









          active

          oldest

          votes






          active

          oldest

          votes









          2














          To perform this kind of comparison, you need to use meuse and not meuse.grid as the newdata. Or even better, use krige.cv.



          For example using the meuse dataset:



          kr_cv = krige.cv(log(zinc)~1, meuse, vgm(.59, "Sph", 874, .04))
          kr_cv[1:5,]
          coordinates var1.pred var1.var observed residual zscore fold
          1 (181072, 333611) 6.784729 0.1681011 6.929517 0.14478795 0.35314023 1
          2 (181025, 333558) 6.777372 0.1635077 7.039660 0.26228828 0.64864901 2
          3 (181165, 333537) 6.294508 0.1723531 6.461468 0.16696067 0.40216530 3
          4 (181298, 333484) 6.033072 0.2191244 5.549076 -0.48399603 -1.03394256 4
          5 (181307, 333330) 5.576879 0.1643513 5.594711 0.01783242 0.04398694 5


          From this you can easily calculate the RMSE of the cross-validation. The automap package (disclaimer: which I wrote) contains a convienient function that can calculate a lot of these stats for you. Normally it only accepts the output of autoKrige.cv, but using a small hack you can still use it:



          library(automap)
          compare.cv(list(krige.cv_output = kr_cv))
          krige.cv_output
          mean_error 0.0003146
          me_mean 5.345e-05
          MAE 0.2898
          MSE 0.1515
          MSNE 0.8607
          cor_obspred 0.8416
          cor_predres 0.05449
          RMSE 0.3892
          RMSE_sd 0.5391
          URMSE 0.3892
          iqr 0.3949





          share|improve this answer

























          • Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

            – user2507608
            May 16 '14 at 22:51















          2














          To perform this kind of comparison, you need to use meuse and not meuse.grid as the newdata. Or even better, use krige.cv.



          For example using the meuse dataset:



          kr_cv = krige.cv(log(zinc)~1, meuse, vgm(.59, "Sph", 874, .04))
          kr_cv[1:5,]
          coordinates var1.pred var1.var observed residual zscore fold
          1 (181072, 333611) 6.784729 0.1681011 6.929517 0.14478795 0.35314023 1
          2 (181025, 333558) 6.777372 0.1635077 7.039660 0.26228828 0.64864901 2
          3 (181165, 333537) 6.294508 0.1723531 6.461468 0.16696067 0.40216530 3
          4 (181298, 333484) 6.033072 0.2191244 5.549076 -0.48399603 -1.03394256 4
          5 (181307, 333330) 5.576879 0.1643513 5.594711 0.01783242 0.04398694 5


          From this you can easily calculate the RMSE of the cross-validation. The automap package (disclaimer: which I wrote) contains a convienient function that can calculate a lot of these stats for you. Normally it only accepts the output of autoKrige.cv, but using a small hack you can still use it:



          library(automap)
          compare.cv(list(krige.cv_output = kr_cv))
          krige.cv_output
          mean_error 0.0003146
          me_mean 5.345e-05
          MAE 0.2898
          MSE 0.1515
          MSNE 0.8607
          cor_obspred 0.8416
          cor_predres 0.05449
          RMSE 0.3892
          RMSE_sd 0.5391
          URMSE 0.3892
          iqr 0.3949





          share|improve this answer

























          • Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

            – user2507608
            May 16 '14 at 22:51













          2












          2








          2







          To perform this kind of comparison, you need to use meuse and not meuse.grid as the newdata. Or even better, use krige.cv.



          For example using the meuse dataset:



          kr_cv = krige.cv(log(zinc)~1, meuse, vgm(.59, "Sph", 874, .04))
          kr_cv[1:5,]
          coordinates var1.pred var1.var observed residual zscore fold
          1 (181072, 333611) 6.784729 0.1681011 6.929517 0.14478795 0.35314023 1
          2 (181025, 333558) 6.777372 0.1635077 7.039660 0.26228828 0.64864901 2
          3 (181165, 333537) 6.294508 0.1723531 6.461468 0.16696067 0.40216530 3
          4 (181298, 333484) 6.033072 0.2191244 5.549076 -0.48399603 -1.03394256 4
          5 (181307, 333330) 5.576879 0.1643513 5.594711 0.01783242 0.04398694 5


          From this you can easily calculate the RMSE of the cross-validation. The automap package (disclaimer: which I wrote) contains a convienient function that can calculate a lot of these stats for you. Normally it only accepts the output of autoKrige.cv, but using a small hack you can still use it:



          library(automap)
          compare.cv(list(krige.cv_output = kr_cv))
          krige.cv_output
          mean_error 0.0003146
          me_mean 5.345e-05
          MAE 0.2898
          MSE 0.1515
          MSNE 0.8607
          cor_obspred 0.8416
          cor_predres 0.05449
          RMSE 0.3892
          RMSE_sd 0.5391
          URMSE 0.3892
          iqr 0.3949





          share|improve this answer















          To perform this kind of comparison, you need to use meuse and not meuse.grid as the newdata. Or even better, use krige.cv.



          For example using the meuse dataset:



          kr_cv = krige.cv(log(zinc)~1, meuse, vgm(.59, "Sph", 874, .04))
          kr_cv[1:5,]
          coordinates var1.pred var1.var observed residual zscore fold
          1 (181072, 333611) 6.784729 0.1681011 6.929517 0.14478795 0.35314023 1
          2 (181025, 333558) 6.777372 0.1635077 7.039660 0.26228828 0.64864901 2
          3 (181165, 333537) 6.294508 0.1723531 6.461468 0.16696067 0.40216530 3
          4 (181298, 333484) 6.033072 0.2191244 5.549076 -0.48399603 -1.03394256 4
          5 (181307, 333330) 5.576879 0.1643513 5.594711 0.01783242 0.04398694 5


          From this you can easily calculate the RMSE of the cross-validation. The automap package (disclaimer: which I wrote) contains a convienient function that can calculate a lot of these stats for you. Normally it only accepts the output of autoKrige.cv, but using a small hack you can still use it:



          library(automap)
          compare.cv(list(krige.cv_output = kr_cv))
          krige.cv_output
          mean_error 0.0003146
          me_mean 5.345e-05
          MAE 0.2898
          MSE 0.1515
          MSNE 0.8607
          cor_obspred 0.8416
          cor_predres 0.05449
          RMSE 0.3892
          RMSE_sd 0.5391
          URMSE 0.3892
          iqr 0.3949






          share|improve this answer














          share|improve this answer



          share|improve this answer








          edited May 16 '14 at 18:37

























          answered May 16 '14 at 6:01









          Paul HiemstraPaul Hiemstra

          48.7k9106134




          48.7k9106134












          • Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

            – user2507608
            May 16 '14 at 22:51

















          • Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

            – user2507608
            May 16 '14 at 22:51
















          Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

          – user2507608
          May 16 '14 at 22:51





          Thanks a million Paul, your package certainly looks helpful and I will definitely use it. However I am still a bit unsure with how to include the test and training datasets. Going back to my example would the correct formula to run a cross validation on the unseen (test) data set be kr.cv.id<-krige.cv(zinc~1, m.train, newdata=m.test) #For inverse distance interpolation

          – user2507608
          May 16 '14 at 22:51



















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